Modulational instability of partially coherent signals in electrical transmission lines
M. Marklund, P. K. Shukla
Abstract
We present an investigation of the modulational instability of partially coherent signals in electrical transmission lines. Starting from the modified Ginzburg-Landau equations and the Wigner-Moyal representation, we derive a nonlinear dispersion relation for the modulational instability. It is found that the effect of signal broadbandness reduces the growth rate of the modulational instability.
Create a lesson
Related papers
Reconfigurable multi-tone mmWave/THz generation powered by high-efficiency Kerr parametric oscillation
Dong IL Lee, Fanqi Shen, Wenzheng Liu et al.
Contrast-Enhanced Nonlinear Imaging with Moiré Flatband Superlattices
Amin Zamani, Lihang Feng, Jianji Liu et al.
Ray propagation of circularly polarized light in an inhomogeneous medium: the optical Magnus effect from Maxwell's equations
Igor Kuzmenko, Y. B. Band
Coherent 1-μm-Band Co-Transmission with C+L-Band Channels over 50-km Hollow-Core Fiber
Siyu Chen, Zichen Qian, Mingming Zhang et al.
Axion polarimetry with parametric readout: photon-number conversion and sensitivity limits
Antonio Capolupo, Gabriele Pisacane, Raoul Serao
Inline inter-core phase control in multi-core fiber with a commercial polarization controller
A. Contreras, A Muñoz, G. dos Santos et al.